A hollow aluminum shaft ( $\left( G = 27 \mathrm { GPa } , d _ { 2 } = 96 \mathrm {~mm} , \text { and } d _ { 1 } = 52 \mathrm {~mm} \right)$ has an angle of twist per unit length of $1.8^{\circ} / \mathrm{m}$ due to torques T. The resulting maximum tensile stress in the shaft is approximately:

Question

A hollow aluminum shaft ( $\left( G = 27 \mathrm { GPa } , d _ { 2 } = 96 \mathrm {~mm} , \text { and } d _ { 1 } = 52 \mathrm {~mm} \right)$ has an angle of twist per unit length of  $1.8^{\circ} / \mathrm{m}$  due to torques T. The resulting maximum tensile stress in the shaft is approximately:

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The Answer of A hollow aluminum shaft ( $\left( G = 27 \mathrm { GPa } , d _ { 2 } = 96 \mathrm {~mm} , \text { and } d _ { 1 } = 52 \mathrm {~mm} \right)$ has an angle of twist per unit length of  $1.8^{\circ} / \mathrm{m}$  due to torques T. The resulting maximum tensile stress in the shaft is approximately:

A Hollow Aluminum Shaft (G=27GPa,d2=96 mm, and d1=52 mm)\left( G = 27 \mathrm { GPa } , d _ { 2 } = 96 \mathrm {~mm} , \text { and } d _ { 1 } = 52 \mathrm {~mm} \right)(G=27GPa,d2​=96 mm, and d1​=52 mm)

A Hollow Aluminum Shaft $\left( G = 27 \mathrm { GPa } , d _ { 2 } = 96 \mathrm {~mm} , \text { and } d _ { 1 } = 52 \mathrm {~mm} \right)$